Estimated Parameters of Exponential Smoothing
ParameterValue
alpha0.859273893725624
beta0
gamma1


Interpolation Forecasts of Exponential Smoothing
tObservedFittedResiduals
133350835364.6626602564-1856.66266025641
143608036276.0354231599-196.035423159919
153456034389.3418181102170.658181889841
163873738296.4051215425440.594878457545
173814437441.7929812939702.207018706089
183759436733.5189901093860.48100989069
193642436951.8290409387-527.829040938726
203684334780.11717536022062.8828246398
213724637188.369715371857.6302846281615
223866134382.76943075784278.23056924218
234045439570.7791198969883.220880103108
244492842404.79561421322523.2043857868
254844142312.39288092796128.6071190721
264814050318.9931046143-2178.99310461434
274599846779.9990947625-781.999094762476
284736949906.4560109482-2537.45601094823
294955446529.69814509823024.30185490179
304751047839.0129079156-329.012907915567
314487346839.8504206739-1966.85042067385
324534443796.20584429761547.79415570242
334241345479.6647560848-3066.66475608481
343691240583.3879508839-3671.38795088395
354345238462.73148628464989.26851371542
364214245055.7560116669-2913.7560116669
374438240798.88943583583583.11056416423
384363645449.1146913578-1813.11469135783
394416742421.10397779011745.89602220988
404442347472.6765575195-3049.67655751946
414286844438.4654766729-1570.46547667287
424390841327.71769404112580.2823059589
434201342597.950137342-584.950137342043
443884641236.3386443366-2390.33864433663
453508738886.4880158068-3799.4880158068
463302633275.414974234-249.414974234031
473464635313.9510155476-667.951015547573
483713535933.71261911151201.28738088851
493798536127.07413825221857.9258617478
504312138535.5034483444585.49655165605
514372241506.49805190652215.50194809349
524363046286.728487585-2656.72848758502
534223443798.3310405884-1564.33104058842
543935141276.9729923135-1925.97299231351
553932738229.66706214711097.33293785288
563570438059.5322026113-2355.53220261131
573046635541.2857365836-5075.28573658355
582815529333.5409760028-1178.54097600283
592925730514.8043525852-1257.80435258523
602999830890.7710237347-892.771023734749
613252929377.16900048723151.83099951279
623478733281.25761919681505.74238080323
633385533272.3797522023582.62024779775
643455635963.8675531898-1407.86755318978
653134834702.3125432327-3354.3125432327
663080530591.9776557521213.02234424794
672835329808.1126487223-1455.11264872232
682451426958.8196647792-2444.8196647792
692110623981.1104886117-2875.11048861168
702134620212.29259753611133.70740246391
712333523369.2562151878-34.2562151877719
722437924847.955577549-468.955577549048
732629024267.70819712762022.29180287235
743008426969.56563033073114.4343696693
752942928213.08740902081215.91259097921
763063231168.6331897809-536.633189780856
772734930381.7914990917-3032.79149909172
782726427049.7483996167214.251600383279
792747426032.1895179921441.81048200796
802448225532.8693376932-1050.86933769324
812145323692.3921345374-2239.39213453744
821878821033.9757614542-2245.97576145418
831928221122.5028951048-1840.50289510477
841971320987.9680911197-1274.96809111973
852191720065.71874338381851.28125661619
862381222774.3242495591037.67575044097
872378521966.16998558441818.83001441562
882469625193.1580245817-497.158024581724
892456224088.961673285473.038326715036
902358024226.3303512646-646.330351264558
912493922642.0454468112296.95455318899
922389922526.74311703711372.25688296295
932145422601.1388310749-1147.13883107493
941976120880.3407188114-1119.34071881143
951981521994.0165500426-2179.01655004265
962078021648.1913106273-868.191310627306
972346221515.4195288921946.58047110803
982500524191.4176272452813.582372754849
992472523300.63457203681424.36542796319
1002619825862.7495109902335.250489009817
1012754325610.35201917721932.64798082282
1022647126844.4007724239-373.40077242392
1032655825908.8341541536649.165845846434
1042531724247.50090317241069.49909682764
1052289623707.2000064611-811.200006461102
1062224822278.9772761778-30.9772761777567
1072340624178.7313469072-772.731346907207
1082507325225.7576016279-152.757601627884
1092769126103.85120162171587.14879837835
1103059928311.55663622262287.44336377743
1113194828773.17697471833174.82302528166
1123294632686.147524477259.85247552301
1133401232593.75801723131418.2419827687
1143293633061.269863651-125.269863650959
1153297432482.817476111491.182523889034
1163095130744.885142676206.11485732405
1172981229198.0372468256613.96275317443
1182901029104.2173770665-94.2173770665431
1193106830845.2467178788222.753282121241
1203244732834.9134170942-387.913417094212
1213484433755.79401685481088.20598314525
1223567635633.320643297642.6793567023851
1233538734290.95135748941096.04864251056
1243648836007.4728938153480.527106184723
1253565236267.7189806085-615.718980608523
1263348834770.2888582061-1282.28885820611
1273291433284.3911983022-370.391198302248
1282978130766.0145951278-985.01459512784
1292795128253.0551030731-302.055103073071


Extrapolation Forecasts of Exponential Smoothing
tForecast95% Lower Bound95% Upper Bound
13027272.465570984423431.318867587431113.6122743814
13129139.059490915924074.639572579534203.4794092523
13230851.383363250824806.361426031236896.4053004705
13332313.316370938125425.919813915139200.7129279611
13433108.643113922725471.223887121340746.0623407242
13531877.8371291623557.734151543640197.9401067764
13632565.932731587923615.063797771241516.8016654047
13732259.003977496222718.983234196441799.024720796
13831196.84131756821101.994270939941291.688364196
13930941.108804734820320.380110005841561.8374994638
14028654.506131266917532.733830088239776.2784324456
14127084.054195804215482.857695809538685.2506957989